--- title: 'Aviator Algorithm Secret Exposed: The Reality No One Tells You' source: 'https://youtube.com/watch?v=82YmhgjVu34' video_id: '82YmhgjVu34' date: 2026-07-28 channel: 'Alak Wealth ' --- # Aviator Algorithm Secret Exposed: The Reality No One Tells You > Source: [Aviator Algorithm Secret Exposed: The Reality No One Tells You](https://youtube.com/watch?v=82YmhgjVu34) ## Summary This video explains the mechanics of the Aviator game, focusing on probability and randomness. It debunks common misconceptions about predicting outcomes and emphasizes the game's random nature. ### Key Points - **Core Mechanics** [00:01] — The Aviator game is based on probability and randomness. A plane flies and crashes at a random multiplier; players cash out before the crash to win. - **Probability Basics** [00:15] — Probability of independent events: P(A∩B) = P(A) * P(B). Example: P(A)=0.6, P(B)=0.4, intersection=0.24. Combined probability is lower than individual. - **Randomness in Multipliers** [01:58] — Past outcomes don't affect future ones. A 10x win doesn't guarantee subsequent wins; the game is random each round. - **Multiplier Probability** [03:50] — Smaller multipliers (e.g., 2x) have higher probability (~50%). Larger multipliers (e.g., 10x) have lower probability (~10%). Probability decreases as multiplier increases. - **The 2x Strategy Flaw** [05:14] — Even cashing out at 2x is risky. Consecutive crashes before 2x can occur, leading to losses. Example: 5 bets of ₹1000 each lost = ₹5000 loss. - **Misconceptions** [06:15] — Believing that after several crashes a big win is due is wrong. The game is random; no pattern exists. ### Conclusion The Aviator game is purely random, and no strategy can predict outcomes. Understanding probability helps avoid false beliefs about patterns. ## Transcript Hello friends, More parts will come in the future. So today let us try to understand this part first. The work that an aerator does is based on two things. First probability, you can call it randomness. It works on this. Let us try to understand this. If you have studied Mathematics Basic then you must have studied Probability. It is a very important chapter. This game is completely designed on probability. So basically probability says that if PA So basically probability says that if PA intersects B then it is PA * PB. Ok? Now suppose the probability of PA is 0.6 and the probability of PB is You can see the actual individual properties of both of them. Its probability is 0.6 for A and 0.4 for B but when we do the intersection of these two then it will come out to be we do the intersection of these two then it will come out to be 0.6 * 0.4 so you multiply it by 0.6 * 0.4 so you multiply it by 0.24. Now you can see that the individual probability is high and when there is a combined probability it is decreasing. Isn't it ? Try to understand. This means that we try to move away from mathematics and we try to understand behaviour in an actual way by moving away from mathematics. What I mean to say is that if you are playing the game. Isn't it ? You are playing the game. know the nature of the game and you are the first one to place a bet. Then there is a plane which starts flying and after some time it crashes and if you cash out before the crash then you are the winner. Otherwise, if the plane crashes, your money also crashes. It becomes zero. Isn't it? This is its behavior. This is its nature. Now suppose you play the game and your luck is good for the first time and you get 10x. your luck is good for the first time and you get 10x. 10x. But if you play for the second time, third time, fourth time, fifth time, then there is no guarantee or there is no mathematics as to how much you will get next time. It is random in nature and its winning probability is low. Let's try to understand. Suppose it try to understand. Suppose it went 10x the first time, then the second time it may crash at 1x only. Now it crashed for the second time on 1x. The third time it may crash at 1.2x. After that, it may crash for the third time at 1.3x. In this way you will see that the first time it went 10x. The second, third and fourth times it crashed at very low prices. Maximum people will think that this has happened three times, second, third and fourth, that the crash has happened at a very low price. This means that there is a higher probability of going the fourth time. But actually, the probability that I told you is not that probability that it will go higher this time too. This is of random nature. So maybe for the fifth time all of you are predicting that it will go at least 10x or more. So you guys are waiting that it will go 10x or more. And it is that it will go 10x or more. And it is possible that this time it may crash 2x. It is possible that there may be a crash on 2x. Or it may also happen that the first time it went 10x and the second time you think that this time it went more. Next time it will be less time it went more. Next time it will be less and instead of going 1x on the second one, it will go 50x. There is no guarantee. 10x can be followed by 50x in a row, and even after failing four or five times in a row, you may not see a big multiplier. So the game is completely random in nature. That system decides how much will be spent. Isn't it? So that's just decided on a random basis in that system. He does not have any fixed schedule. Therefore it is difficult to predict it. Now let us try to understand one more thing. For example, suppose you take the multiplier, For example, suppose you take the multiplier, 10x multiplier, 5x multiplier, 2x 10x multiplier, 5x multiplier, 2x multiplier, 1x multiplier, right? The smaller the multiplier, the greater the probability of it coming out. Suppose there is greater the probability of it coming out. Suppose there is about a 50% chance. Sorry, we will remove 1x here. It is becoming quite small. So we start with 2x. If the probability is around 50%, then it will crash within 2x or so. Isn't it ? It started, it started flying. Crashes before 2x. Its probability is the highest. As you move towards larger multipliers, the probability decreases. Let us assume that the probability of 5x becomes 30%. There should be a probability of 10x that brother becomes 10%. It is going on like this. If you go above this, the probability of 20x will decrease further. Let it become 5%. Isn't it? So as you go towards larger multipliers the probability higher probability. Even I am saying 50x here. It is possible that this 80x means 80% probability may turn out to be 2x here. higher the probability. As decreasing significantly. Now some people have this trick that if this is the case then we if our money is getting doubled then it is better. So why should we go for 10x or 20x or 50x ? So what we do is we will cash out up to 2x only. So if you have played the game then you would know that suppose you have played it five times continuously five times and many times it might have happened that it crashed even before 2x, it happened here also, it happened here also, it happened here, here here, here that it crashed even before 2x, it happened here also, it happened here also, it happened here, here here, here five or six times continuously, sometimes it happens that it made a target of 2x but you played the game 10 times and you did not achieve your 2x target, suppose you are betting ₹1000 on it, you know it. If you win, you will get the reward according to the multiplier. If you make a loss, you will lose all your money. Now you invested five bits, so how much money did you invest in total? 5000. Now I know that you brother are playing on the safest side. You're playing for 2x. Now you are not getting even 2x, so you lost ₹1000 all five times and you lost ₹ 5000. If you have this delusion in your mind that after crashing three times in a row, you will get a big multiplier the fourth time or after two consecutive big multipliers, you will not get a big multiplier the third time and the crash will happen at a very low rate, then all these notions of yours are absolutely wrong. Actually no one can predict this. This is called the Theory of Probability and Theory of Randomness. I hope you liked the video. If you liked the video, you can like, share and hype it.